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arXiv:2502.15055 (physics)
[Submitted on 20 Feb 2025 ]

Title: Generative Super-Resolution PET Imaging with Fourier Diffusion Models

Title: 基于傅里叶扩散模型的生成式超分辨率正电子发射断层扫描成像

Authors:Matthew Tivnan, Quanzheng Li
Abstract: Neurological Positron Emission Tomography (PET) is a critical imaging modality for diagnosing and studying neurodegenerative diseases like Alzheimer's disease. However, the inherent low spatial resolution of PET images poses significant challenges in clinical settings. This work introduces a novel Generative Super-Resolution (GSR) approach using Fourier Diffusion Models (FDMs) to enhance the spatial resolution of PET images. Unlike traditional methods, FDMs leverage the time-dependent Modulation Transfer Function (MTF) and Noise Power Spectrum (NPS) to generate high-resolution, low-noise images from low-resolution inputs. Our method was evaluated using simulated data derived from High-Resolution Research Tomograph (HRRT) PET images with 2 mm resolution. The results demonstrate that FDMs significantly outperform existing techniques, including conditional diffusion models and image-to-image Schr\"odinger bridge, across several metrics, including structural similarity and noise suppression. Our simulation results highlight the potential of FDMs to generate high-quality 2mm resolution reconstructions given 4mm resolution input PET data.
Abstract: 神经学正电子发射断层扫描(PET)是诊断和研究神经退行性疾病如阿尔茨海默病的关键成像方式。 然而,PET图像固有的低空间分辨率在临床环境中带来了重大挑战。 本工作引入了一种新的生成超分辨率(GSR)方法,使用傅里叶扩散模型(FDMs)来提高PET图像的空间分辨率。 与传统方法不同,FDMs利用时间依赖的调制传递函数(MTF)和噪声功率谱(NPS),从低分辨率输入生成高分辨率、低噪声的图像。 我们的方法使用从高分辨率研究断层扫描仪(HRRT)PET图像(2毫米分辨率)中衍生的模拟数据进行评估。 结果表明,FDMs在多个指标上显著优于现有技术,包括条件扩散模型和图像到图像的薛定谔桥,包括结构相似性和噪声抑制。 我们的仿真结果突显了FDMs在给定4毫米分辨率PET数据的情况下生成高质量2毫米分辨率重建的潜力。
Subjects: Medical Physics (physics.med-ph)
Cite as: arXiv:2502.15055 [physics.med-ph]
  (or arXiv:2502.15055v1 [physics.med-ph] for this version)
  https://doi.org/10.48550/arXiv.2502.15055
arXiv-issued DOI via DataCite

Submission history

From: Matthew Tivnan [view email]
[v1] Thu, 20 Feb 2025 21:33:19 UTC (587 KB)
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